Master converting recurring decimals to fractions with this comprehensive, step-by-step presentation! Perfect for KS3 and GCSE Mathematics, this resource breaks down algebraic proofs into logical, ...
40 fully worked questions on converting recurring decimals to fractions, built for Edexcel GCSE Higher Tier (1MA1). Every question comes with a complete worked solution: mark-scheme annotations (M1, ...
These are decimal numbers, and dots above some of the digits make them recurring decimals. One dot means the digit under it repeats infinitely. In other words, it goes on forever (and ever and ever).
A rational number can be written exactly in the form \(\frac{a}{b}\), where 𝑎 and 𝑏 are integers, while an irrational number cannot.
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